First, we need to find the average, denoted by x, of the given five numbers: $2, 3, 5, 7, 13$.
The average is calculated by dividing the sum of the numbers by the count of the numbers.
So, $x = 6$.
Next, we identify the odd numbers between $10$ and $20$. These are $11, 13, 15, 17, 19$. We need to find their sum, denoted by y.
So, $y = 75$.
Finally, we calculate the value of the expression $y - 2x$ using the values we found for x and y.
The value of $y - 2x$ is $63$. This corresponds to Option D.
The average salary of employees of a factory is ₹15,000. The average salary of 250 of the employees is ₹16,000 and that of the remaining employees is ₹13,750. Total number of employees in the factory is:
Find the mean of prime numbers between 1 and 30.
If mode and mean of a data are 18 and 21 respectively, then median of the data is
The average of the numbers 5, 3, 9, 11, 29 and (p+1) is 12. The average increases by 2 when the numbers (q – 5) and (q +11) are also included. Find the value of q.
In a particular week, the average earning per day of a plumber from Monday to Wednesday remained ₹580 and from Thursday to Saturday it was ₹612. If the average earning for the whole week was ₹675, then how much did he earn on Sunday?